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Numerical Solution of Nonlinear System of Partial Differential Equations by the Laplace Decomposition Method and the Pade Approximation

机译:Laplace分解法和Pade逼近的偏微分方程非线性系统的数值解。

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In this paper, Laplace decomposition method (LDM) and Pade approximant are employed to find approximate solutions for the Whitham-Broer-Kaup shallow water model, the coupled nonlinear reaction diffusion equations and the system of Hirota-Satsuma coupled KdV. In addition, the results obtained from Laplace decomposition method (LDM) and Pade approximant are compared with corresponding exact analytical solutions.
机译:本文采用拉普拉斯分解法(LDM)和Pade近似值,为Whitham-Broer-Kaup浅水模型,非线性反应扩散方程组和Hirota-Satsuma耦合KdV系统寻找近似解。此外,将从拉普拉斯分解法(LDM)和Pade近似值获得的结果与相应的精确解析解进行比较。

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